3A20.10 - Simple Harmonic Motion - Mass on Spring

Code Number:
3A20.10
Demo Title:
Simple Harmonic Motion - Mass on Spring
Condition:
Good
Principle:
Simple Harmonic Motion
Area of Study:
Acoustics
Equipment:
Spring on Vertical Stand and Masses (set).
Procedure:

Place the desired spring on the support and add an appropriate weight.  This system can be put into motion into two ways.  One way is to just pull down on a spring and release and watch it move up and down.  The other way is to pull it sideways and to release it like a pendulum.

References:
  • William A. (Toby) Dittrich, "Drop Tower Physics II, TPT, Vol. 60, #7, Oct. 2022, p. 605.
  • Daniel Nichols, "Measuring Mass with a Rubber Band and a Smartphone", TPT, Vol. 60, #7, Oct. 2022, p. 608.
  • Nathaniel R. Greene, Tom Gill, and Stephen Eyerly, "Finding the Effective Mass and Spring Constant of a Force Probe from Simple Harmonic Motion", TPT, Vol. 54, #3, Mar. 2016, p. 138.
  • Calin Galeriu, Scott Edwards, and Geoffrey Esper, "An Arduino Investigation of Simple Harmonic Motion", TPT, Vol. 52, #3, Mar. 2014, p. 157. 
  • Jesus Carnicer, Francisco Reyes, and Jenaro Guisasola, "How Can 'Weightless' Astronauts Be Weighed?", TPT, Vol. 50, #1, Jan. 2012, p. 12.
  • Eduardo E. Rodríguez and Gabriel A. Gesnouin, "Effective Mass of an Oscillating Spring", TPT, Vol. 45, #2, Feb. 2007, p. 100.
  • David E. Holzwarth and Jim Malone, "Pendulum Period Versus Hanging-Spring Period", TPT, Vol. 38, #1, Jan. 2000, p. 47.
  • Clifton Bob Clark and Clifford E. Swartz, "Analytic Solution for the Oscillator with Classical Friction", TPT, Vol. 34, #9, Dec. 1996, p. 550.
  • Anooshirvan Jafari, "Experimental Test of F↘=−kxnx̂", TPT, Vol. 34, #4, Apr. 1996, p. 196.
  • Chris Hirata and David Thiessen, "The Period of F↘=−kxnx̂ Harmonic Motion", TPT, Vol. 33, #8, Dec. 1995, p. 562.
  • W. S. Porter, "Potential Energy of a Vertical Oscillator", TPT, Vol. 31, #3, Mar. 1993, p. 175.
  • R. R. Boedeker, "Vertical and Horizontal Harmonic Oscillators: An Aid to Understanding", TPT, Vol. 27, #5, May 1989, p. 378.
  • Thomas D. Rossing, "Simple Vibrating Systems", TPT, Vol. 26, #1, Jan. 1988, p. 50.
  • David S. Mills, "The Spring and Mass Pendulum: An Exercise in Mathematical Modeling", TPT, Vol. 19, #6, Sept. 1981, p. 404.
  • Brother Eric Vogel, "Variable k for Simple Harmonic Motion Experiment", TPT, Vol. 16, #2, Feb. 1978, p. 114.
  • Carl H. Hayn, "How Simple is Simple?", TPT, Vol. 10, #9, Dec. 1972, p. 488.
  • Eli Maor, "A Repertoire of S. H. M.", TPT, Vol. 10, #7, Oct. 1972, p. 377.
  • R. Hobart Ellis Jr., "Some Different Views of Simple Harmonic Motion", TPT, Vol. 6, #7, Oct. 1968, p. 340.
  • Maurice Leclerc, "Effective Elastic Constant and Effective Mass of an Oscillating Spring: An Energy Approach", AJP, Vol. 55, #2, Feb. 1987, p. 178.
  • Frederick C. Grant, "Energy Analysis of the Conical-Spring Oscillator", AJP, Vol. 54, #3, Mar. 1986, p. 227.
  • Thomas E. Cayton, "The Laboratory Spring-Mass Oscillator: An Example of Parametric Instability", AJP, Vol. 45, #8, Aug. 1977, p. 723.
  • Jearl Walker, "2.62. Spring Pendulum", The Flying Circus of Physics with Answers.
  • W. Bolton, "31. Simple Harmonic Motion (2)", Book 1 - Properties of Materials, Physics Experiments and Projects, 1968, p. 48 - 49.






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